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Non-Linear Book Manifolds: Learning from Associations the Dynamic Geometry of Digital Libraries

机译:非线性书本流形:向协会学习数字图书馆的动态几何

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Mainstream approaches in the design of virtual libraries basically exploit the same ambient space as their physical twins. Our paper is an attempt to rather capture automatically the actual space on which the books live, and learn the virtual library as a non-linear book manifold. This tackles tantalizing questions, chief among which whether modeling should be static and book focused (e.g. using bag of words encoding) or dynamic and user focused (e.g. relying on what we define as a bag of readers encoding). Experiments on a real-world digital library display that the latter encoding is a serious challenger to the former. Our results also show that the geometric layers of the manifold learned bring sizeable advantages for retrieval and visualization purposes. For example, the topological layer of the manifold allows to craft Manifold association rules; experiments display that they bring dramatic improvements over conventional association rules built from the discrete topology of book sets. Improvements embrace each of the following major standpoints on association rule mining: computational, support, confidence, lift, and leverage standpoint.
机译:虚拟库设计中的主流方法基本上利用与其物理双胞胎相同的环境空间。我们的论文是尝试自动捕获书籍所在的实际空间,并以非线性书籍形式学习虚拟图书馆。这解决了诱人的问题,其中最主要的问题是建模应该是静态的,以书本为中心(例如,使用单词编码袋)还是动态的,以用户为中心(例如,依靠我们定义为读者编码的包)。在现实世界的数字图书馆上进行的实验表明,后者的编码对前者构成了严峻的挑战。我们的结果还表明,所学歧管的几何层为检索和可视化目的带来了可观的优势。例如,歧管的拓扑层允许制定歧管关联规则;实验表明,它们相对于由书本集的离散拓扑构建的常规关联规则带来了巨大的改进。改进包括关联规则挖掘的以下每个主要观点:计算,支持,信心,提升和杠杆作用观点。

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